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Partial least squares regression and principal component analysis: similarity and differences between two popular variable reduction approaches

Xin M Tu et al · Wiley · 2022

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In many statistical applications, composite variables are constructed to reduce the number of variables and improve the performances of statistical analyses of these variables, especially when some of the variables are highly correlated. Principal component analysis (PCA) and factor analysis (FA) are generally used for such purposes. If the variables are used as explanatory or independent variables in linear regression analysis, partial least squares (PLS) regression is a better alternative. Unlike PCA and FA, PLS creates composite variables by also taking into account the response, or dependent variable, so that they have higher correlations with the response than composites from their PCA and FA counterparts. In this report, we provide an introduction to this useful approach and illustrate it with data from a real study.

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APA 7

al, X. M. T. E. (2022). Partial least squares regression and principal component analysis: similarity and differences between two popular variable reduction approaches. https://doi.org/10.1136/gpsych-2021-100662

MLA

al, Xin M Tu et. "Partial least squares regression and principal component analysis: similarity and differences between two popular variable reduction approaches." 2022. https://doi.org/10.1136/gpsych-2021-100662.

Chicago

al, Xin M Tu et. 2022. "Partial least squares regression and principal component analysis: similarity and differences between two popular variable reduction approaches.". https://doi.org/10.1136/gpsych-2021-100662.

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al, X. M. T. E. 2022, Partial least squares regression and principal component analysis: similarity and differences between two popular variable reduction approaches, Wiley, available at: https://doi.org/10.1136/gpsych-2021-100662 [Accessed 8 Aug. 2026].

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Titolo
Partial least squares regression and principal component analysis: similarity and differences between two popular variable reduction approaches
Autore / collaboratori
Xin M Tu et al
Editore
Wiley
Anno di pubblicazione
2022
ISSN
2517-729X
ISSN
2517-729X
Lingua
Inglés
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